Introduction to Java Programming and Data Structures, Comprehensive Version, Student Value Edition (11th Edition)
11th Edition
ISBN: 9780134671604
Author: Y. Daniel Liang
Publisher: PEARSON
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Chapter 28.9, Problem 28.9.3CP
Program Plan Intro
Breadth first search (BFS):
Breadth first search is a traversing
- Both BFS traversal of a graph and a tree are same. Because in a tree, the root node is visited first and its children and then its grandchildren and so on.
- Similarly, in a graph, vertex will be visited first and then its adjacent vertices are visited.
- While traversing, if visited vertex is finding, then the algorithm skips that vertex and move on to the next.
Given graph:
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Chapter 28 Solutions
Introduction to Java Programming and Data Structures, Comprehensive Version, Student Value Edition (11th Edition)
Ch. 28.2 - What is the famous Seven Bridges of Knigsberg...Ch. 28.2 - Prob. 28.2.2CPCh. 28.2 - Prob. 28.2.3CPCh. 28.2 - Prob. 28.2.4CPCh. 28.3 - Prob. 28.3.1CPCh. 28.3 - Prob. 28.3.2CPCh. 28.4 - Prob. 28.4.1CPCh. 28.4 - Prob. 28.4.2CPCh. 28.4 - Show the output of the following code: public...Ch. 28.4 - Prob. 28.4.4CP
Ch. 28.5 - Prob. 28.5.2CPCh. 28.6 - Prob. 28.6.1CPCh. 28.6 - Prob. 28.6.2CPCh. 28.7 - Prob. 28.7.1CPCh. 28.7 - Prob. 28.7.2CPCh. 28.7 - Prob. 28.7.3CPCh. 28.7 - Prob. 28.7.4CPCh. 28.7 - Prob. 28.7.5CPCh. 28.8 - Prob. 28.8.1CPCh. 28.8 - When you click the mouse inside a circle, does the...Ch. 28.8 - Prob. 28.8.3CPCh. 28.9 - Prob. 28.9.1CPCh. 28.9 - Prob. 28.9.2CPCh. 28.9 - Prob. 28.9.3CPCh. 28.9 - Prob. 28.9.4CPCh. 28.10 - Prob. 28.10.1CPCh. 28.10 - Prob. 28.10.2CPCh. 28.10 - Prob. 28.10.3CPCh. 28.10 - If lines 26 and 27 are swapped in Listing 28.13,...Ch. 28 - Prob. 28.1PECh. 28 - (Create a file for a graph) Modify Listing 28.2,...Ch. 28 - Prob. 28.3PECh. 28 - Prob. 28.4PECh. 28 - (Detect cycles) Define a new class named...Ch. 28 - Prob. 28.7PECh. 28 - Prob. 28.8PECh. 28 - Prob. 28.9PECh. 28 - Prob. 28.10PECh. 28 - (Revise Listing 28.14, NineTail.java) The program...Ch. 28 - (Variation of the nine tails problem) In the nine...Ch. 28 - (4 4 16 tails problem) Listing 28.14,...Ch. 28 - (4 4 16 tails analysis) The nine tails problem in...Ch. 28 - (4 4 16 tails GUI) Rewrite Programming Exercise...Ch. 28 - Prob. 28.16PECh. 28 - Prob. 28.17PECh. 28 - Prob. 28.19PECh. 28 - (Display a graph) Write a program that reads a...Ch. 28 - Prob. 28.21PECh. 28 - Prob. 28.22PECh. 28 - (Connected rectangles) Listing 28.10,...Ch. 28 - Prob. 28.24PECh. 28 - (Implement remove(V v)) Modify Listing 28.4,...Ch. 28 - (Implement remove(int u, int v)) Modify Listing...
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Similar questions
- I am struggling to draw a spanning tree using a depth-first when the following graph has a vertex A as the root and using alphabetical ordering.arrow_forwardWhat is the Edges of the minimum spanning tree of the graph shown below?arrow_forwardAs for the following graph, find out all spanning trees. Among them, find out the (a) minımum spanning tree. 12arrow_forward
- Run the Kruskal’s algorithm from vertex 0 on the following graph. Show a sequence of diagrams in which the tree gradually grows.arrow_forward1.What is the BFS traversal for the given graph below?arrow_forwardKruskal's minimum spanning tree algorithm is executed on the following graph. Select all edges from edgeList that belong to the minimum spanning tree. edgeList result List AD BC BE CF EF DG EG EH GH D 7 9 G 1 B 5 3 A E H 4 2 6 8 Farrow_forward
- Draw two different spanning trees for the graph below: 2. 5 3₂ 2 5 a 6arrow_forwardExplain how a directed graph's vertex u, which includes both incoming and outgoing edges in G, may end up in a depth-first tree that only contains u.arrow_forwardWrite a program that creates the minimum spanning tree for the grapharrow_forward
- 50 D A 40 100 20 30 50 160 C 300 150 400 B F H 150 220 250 500 G 200 Figure 3: A weighted undirected Graph for Question 9 and 10 10. For the graph as shown in Figure 3, find the minimum spanning tree based on Kruskal's Algorithm. Show the detailed steps of your calculation.arrow_forwardWrite down the long codeword for the spanning tree in K10 that corresponds to the short codeword CCDCEABA. (Here the vertex set of K10 is {A,B,C,D,E,F,G,H,I,J}).arrow_forwardA mathematician applies Prim’s Algorithm to find a minimum spanning tree for the weighted graph starting at vertex D. The order of the edges picked so far is AD, AB, BE, and EF. The next edge selected when applying Prim’s Algorithm should be BF FG CG CE What is the total weight of the tree that uses the edges DE, CE, CG, FG and BF? 93 92 91 90 The tree described in problem #8 is a spanning True Falsearrow_forward
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